Geodätischer Fluß auf Mannigfaltigkeiten vom hyperbolischen Typ.
Geodesic algorithms in Riemannian geometry.
Geodesic conjugation of two-step nilmanifolds. (Conjugaison géodésique des nilvariétés de rang deux.)
Geodesic Convexity and Plurisubharmonicity on Hermitian Manifolds.
Geodesic CR-lightlike submanifolds.
Geodesic flow and two (super) component analog of the Camassa-Holm equation.
Geodesic Flow on SO(4) and Abelian Surfaces.
Geodesic flows on the Bott-Virasoro group with Dubinskii norm.
Geodesic graphs in Randers g.o. spaces
The concept of geodesic graph is generalized from Riemannian geometry to Finsler geometry, in particular to homogeneous Randers g.o. manifolds. On modified H-type groups which admit a Riemannian g.o. metric, invariant Randers g.o. metrics are determined and geodesic graphs in these Finsler g.o. manifolds are constructed. New structures of geodesic graphs are observed.
Geodesic graphs on special 7-dimensional g.o. manifolds
In ( Dušek, Z., Kowalski, O. and Nikčević, S. Ž., New examples of Riemannian g.o. manifolds in dimension 7, Differential Geom. Appl. 21 (2004), 65–78.), the present authors and S. Nikčević constructed the 2-parameter family of invariant Riemannian metrics on the homogeneous manifolds and . They proved that, for the open dense subset of this family, the corresponding Riemannian manifolds are g.o. manifolds which are not naturally reductive. Now we are going to investigate the remaining metrics...
Geodesic knots in the figure-eight knot complement.
Geodesic laminations with transverse Hölder distributions
Geodesic lines in D recurrent Finsler spaces.
Geodesic mapping onto Kählerian spaces of the first kind
In the present paper a generalized Kählerian space of the first kind is considered as a generalized Riemannian space with almost complex structure that is covariantly constant with respect to the first kind of covariant derivative. Using a non-symmetric metric tensor we find necessary and sufficient conditions for geodesic mappings with respect to the four kinds of covariant derivatives. These conditions have the form of a closed system of partial differential equations in covariant derivatives...
Geodesic Mappings on Compact Riemannian Manifolds with Conditions on Sectional Curvature
Geodesic monotone vector fields.
Geodesic polyhedra and nets
Geodesic reduction via frame bundle geometry.
Geodesic reflections in semi-Riemannian geometry
Geodesic spheres and isometric flows